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Mr. Alakh Pandey has to decode a number ABCDEF where each alphabet is represented by a single digit. Suppose an orbital whose radial wave function is represented as;
\[
\psi_{(\mathrm{r})}=\mathrm{k}_{1} \cdot \mathrm{e}^{-\mathrm{r} / \mathrm{k}_{2}}\left(\mathrm{r}^{2}-5 \mathrm{k}_{3} \mathrm{r}+6 \mathrm{k}_{3}^{2}\right)
\]
From the following information given about each alphabet then write down the answers in the form of ABCDEF, for above orbital.

Info \( A \) = Value of \( \mathrm{n} \) where n is principal quantum number.
Info \( B= \) No. of angular nodes.
Info \( \mathrm{C}= \) Azimuthal quantum number of subshell to orbital belongs.
Info \( D= \) No. of subshells having energy between \( (n+5) s \) to \( (\mathrm{n}+5) \mathrm{p} \) where \( \mathrm{n} \) is principal quantum number.
Info \( \mathrm{E}= \) Orbital angular momentum of given orbital.
Info \( \mathrm{F}= \) Radial distance of the spherical node which is farthest from the nucleus. (Assuming \( \mathrm{k}_{3}=1 \) )
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